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The Fisher Market Game: Equilibrium and Welfare.

Abstract:
The Fisher market model is one of the most fundamental resource allocation models in economics. In a Fisher market, the prices and allocations of goods are determined according to the preferences and budgets of buyers to clear the market. In a Fisher market game, however, buyers are strategic and report their preferences over goods; the market-clearing prices and allocations are then determined based on their reported preferences rather than their real preferences. We show that the Fisher market game always has a pure Nash equilibrium, for buyers with linear, Leontief, and Cobb-Douglas utility functions, which are three representative classes of utility functions in the important Constant Elasticity of Substitution (CES) family. Furthermore, to quantify the social efficiency, we prove Price of Anarchy bounds for the game when the utility functions of buyers fall into these three classes respectively.
Publication status:
Published
Peer review status:
Peer reviewed

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Institution:
University of Oxford
Division:
MPLS
Department:
Computer Science
Role:
Author

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Role:
Editor
Role:
Editor


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Funding agency for:
Zhang, J
Grant:
Advanced Grant 321171 (ALGAME
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Grant:
61061130540: SinoDanish Center for the Theory of Interactive Computation
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Grant:
SinoDanish Center for the Theory of Interactive Computation


Publisher:
Association for the Advancement of Artificial Intelligence
Host title:
AAAI 2014 Twenty-Eighth AAAI Conference on Artificial Intelligence
Journal:
AAAI 2014 Twenty-Eighth AAAI Conference on Artificial Intelligence More from this journal
Volume:
1
Pages:
587-593
Publication date:
2014-06-21
ISBN:
9781577356615


Keywords:
Pubs id:
pubs:489683
UUID:
uuid:2fd213f0-eccf-48e9-80a1-762252a8e0c0
Local pid:
pubs:489683
Source identifiers:
489683
Deposit date:
2016-05-16

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